@Article{OSS09,
  Title                    = {Intersection local times of independent fractional {B}rownian motions as generalized white noise functionals},
  Author                   = {Oliveira, M.~J.~ and Silva, J.~L.~ and Streit, L.~},
  Journal                  = {Acta Appl.~Math.},
  Year                     = {2011},
  Number                   = {1},
  Pages                    = {17--39},
  Volume                   = {113},
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  Date-added               = {2009-10-01 16:10:30 +0100},
  Date-modified            = {2010-06-28 16:38:26 +0100},
  Doi                      = {10.1007/s10440-010-9579-1},
  Institution              = {UMa},
  Myown                    = {master43},
  Owner                    = {jluis},
  Rss-description          = {In this work we present expansions of intersection local times of fractional Brownian motions in R^d, for any dimension d ?â? 1, with arbitrary Hurst coefficients in (0,1)^d. The expansions are in terms of Wick powers of white noises (corresponding to multiple Wiener integrals), being well-defined in the sense of generalized white noise functionals. As an application of our approach, a sufficient condition on d for the existence of intersection local times in L^2 is derived, extending the results in [NOL07] to different and more general Hurst coefficients.},
  Timestamp                = {2011.09.01},
  Url                      = {http://arxiv.org/abs/1001.0513}
}